{
 "cells": [
  {
   "cell_type": "markdown",
   "id": "f8e36edf",
   "metadata": {},
   "source": [
    "# 切比雪夫窗口"
   ]
  },
  {
   "cell_type": "markdown",
   "id": "09ce12f2",
   "metadata": {},
   "source": [
    "给定特定的旁瓣高度，切比雪夫窗口最小化主瓣宽度。它的特点是等波纹行为。它的旁瓣都具有相同的高度。生成并显示旁瓣衰减为 40 dB 的 50 点 Chebyshev 窗口。"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "id": "b2529774",
   "metadata": {},
   "outputs": [
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 2 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "from scipy import signal\n",
    "import numpy as np\n",
    "from scipy.fft import fft, fftshift\n",
    "import matplotlib.pyplot as plt\n",
    "import warnings\n",
    "warnings.filterwarnings(\"ignore\")\n",
    "\n",
    "window = signal.windows.chebwin(51,40)\n",
    "fig = plt.figure()\n",
    "plt.subplot(1, 2, 1)\n",
    "plt.plot(window)\n",
    "plt.title(\"Chebwin window\")\n",
    "plt.ylabel(\"Amplitude\")\n",
    "plt.xlabel(\"Sample\")\n",
    "\n",
    "plt.subplot(1, 2, 2)\n",
    "A = fft(window, 2048) / (len(window)/2.0)\n",
    "freq = np.linspace(-0.5, 0.5, len(A))\n",
    "response = np.abs(fftshift(A / abs(A).max()))\n",
    "response = 20 * np.log10(np.maximum(response, 1e-10))\n",
    "plt.plot(freq, response)\n",
    "plt.axis([-0.5, 0.5, -120, 0])\n",
    "plt.title(\"Frequency domain\")\n",
    "plt.ylabel(\"Normalized magnitude [dB]\")\n",
    "plt.xlabel(\"Normalized frequency [cycles per sample]\")\n",
    "plt.suptitle('Leakage Facter:0.18%      Relative sidelobe attenuation:-40dB      Mainlobe width(-3dB):0.046875',x=0.5,y=0.04)\n",
    "plt.tight_layout()\n",
    "plt.show()"
   ]
  }
 ],
 "metadata": {
  "kernelspec": {
   "display_name": "Python 3 (ipykernel)",
   "language": "python",
   "name": "python3"
  },
  "language_info": {
   "codemirror_mode": {
    "name": "ipython",
    "version": 3
   },
   "file_extension": ".py",
   "mimetype": "text/x-python",
   "name": "python",
   "nbconvert_exporter": "python",
   "pygments_lexer": "ipython3",
   "version": "3.9.7"
  }
 },
 "nbformat": 4,
 "nbformat_minor": 5
}
